A hybrid approximation algorithm for finding common solutions of equilibrium problems, a finite family of variational inclusions, and fixed point problems in Hilbert spaces
DOI10.1186/1029-242X-2013-165zbMath1455.47021OpenAlexW2149246067WikidataQ59301680 ScholiaQ59301680MaRDI QIDQ394678
Publication date: 27 January 2014
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1029-242x-2013-165
strong convergencefixed pointequilibrium problemmaximal monotone mappingvariational inclusionsinverse strongly monotonehybrid approximation algorithm
Monotone operators and generalizations (47H05) Iterative procedures involving nonlinear operators (47J25) Variational and other types of inclusions (47J22)
Cites Work
- An implicit method for finding common solutions of variational inequalities and systems of equilibrium problems and fixed points of infinite family of nonexpansive mappings
- A general iterative algorithm for nonexpansive mappings in Hilbert spaces
- A new method for solving equilibrium problem fixed point problem and variational inequality problem with application to optimization
- Perturbed algorithms and sensitivity analysis for a general class of variational inclusions
- Approximation of common fixed points of a countable family of nonexpansive mappings in a Banach space
- A new iterative method for equilibrium problems and fixed point problems of nonexpansive mappings and monotone mappings
- Iterative algorithm for generalized set-valued strongly nonlinear mixed variational-like inequali\-ties
- Iterative Algorithms for Nonlinear Operators
- Monotone Operators and the Proximal Point Algorithm
- On Projection Algorithms for Solving Convex Feasibility Problems
- A general iterative method for equilibrium problems and fixed point problems in Hilbert spaces
This page was built for publication: A hybrid approximation algorithm for finding common solutions of equilibrium problems, a finite family of variational inclusions, and fixed point problems in Hilbert spaces
